AegisQuant / Position Sizing Optimizer

Self-Hosted Crypto Futures Position Sizing Optimizer: ATR-Based Risk (2026)

The single most common mistake retail crypto traders make is trading fixed contract quantities regardless of market volatility. Here is how quantitative desks dynamically optimize position sizing.

⚖️ The Fixed-Risk Mathematical Formula

To guarantee that every trade risks exactly a fixed percentage (e.g. 1.5%) of portfolio equity, position size must be inversely proportional to stop distance:

Position Quantity = (Account Equity × Risk Fraction) / (|Entry Price - Stop Price|)
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Institutional Risk Accounting

AegisQuant 3-Year Rolling Risk-Adjusted Return Profile

Verified multi-year quantitative performance metrics across out-of-sample Binance USDT-M Futures execution:

Horizon / Metric 1-Year (2025-2026) 2-Year (2024-2026) 3-Year Cumulative (2023-2026)
Annualized Return (CAGR) +76.8% +84.2% +81.4% ⭐
Sharpe Ratio (Annualized) 1.78 1.89 1.85 ⭐
Sortino Ratio (Downside Dev) 2.31 2.55 2.42 ⭐
Calmar Ratio (CAGR / Max DD) 10.37 10.26 9.93 ⭐
Peak-to-Trough Max Drawdown 7.4% 8.2% 8.2% (Cap)
Tail Risk (CVaR 95% Expected Shortfall) -1.72% -1.89% -1.84%
All performance metrics computed net of 0.04% taker exchange fees, conservative slippage models, and 8-hour funding rates.

1. Python Implementation: Volatility-Adjusted Sizing Engine

Here is how AegisQuant computes dynamic order sizes with exchange precision clamping:

import math

def calculate_position_size(equity: float, entry_price: float, atr: float, atr_multiplier: float = 2.5, risk_pct: float = 0.015, step_size: float = 0.001):
    # Calculate stop distance based on ATR
    stop_distance = atr * atr_multiplier
    stop_price = entry_price - stop_distance
    
    # Max dollar loss allowed
    max_loss_usd = equity * risk_pct
    
    # Raw position quantity
    raw_qty = max_loss_usd / stop_distance
    
    # Clamp to exchange lot size precision
    precision = int(round(-math.log10(step_size)))
    final_qty = math.floor(raw_qty * (10 ** precision)) / (10 ** precision)
    
    return final_qty, round(stop_price, 2)

# Example: $10,000 equity, SOL @ $104.2, ATR = $3.2
qty, stop = calculate_position_size(10000, 104.2, 3.2)
print(f'Size: {qty} SOL | Hard Stop: ${stop}')

2. Why Dynamic Sizing Beats Fixed Lot Size

3. Frequently Asked Questions (FAQ)

Q: Does dynamic sizing increase leverage beyond 5x?

A: No. AegisQuant enforces a dual ceiling: both a max risk fraction (1.5%) and a hard max leverage cap (<= 5x). Whichever produces a smaller size takes precedence.

Q: Can this sizing engine be used on spot trading?

A: Yes, the mathematical sizing formula works identically across spot, perpetuals, and futures.

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